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- Etymologie
Was (wer) ist M-matrix - definition
M-matrix
In mathematics, especially linear algebra, an M-matrix is a Z-matrix with eigenvalues whose real parts are nonnegative. The set of non-singular M-matrices are a subset of the class of P-matrices, and also of the class of inverse-positive matrices (i.
MATRIX MATH
![orientation]], since it turns the counterclockwise orientation of the vectors to a clockwise one.](https://commons.wikimedia.org/wiki/Special:FilePath/Determinant example.svg?width=200 "orientation]], since it turns the counterclockwise orientation of the vectors to a clockwise one.")
![indefinite]].](https://commons.wikimedia.org/wiki/Special:FilePath/Saddle Point SVG.svg?width=200 "indefinite]].")
RECTANGULAR ARRAY OF NUMBERS, SYMBOLS, OR EXPRESSIONS, ARRANGED IN ROWS AND COLUMNS
Matrix (Mathematics); Matrix (math); Submatrix; Matrix theory; Matrix (maths); Submatrices; Matrix Theory and Linear Algebra; Infinite matrix; Square (matrix); Matrix operation; Square submatrix; Matrix(mathematics); Real matrix; Matrix math; Matrix index; Equal matrix; Matrix equation; Matrix (computer science); Matrix notation; Empty matrix; Real matrices; Principal submatrix; Array (mathematics); Matrix power; Complex matrix; Complex matrices; Applications of matrices; Rectangular matrix; Uniform matrix
<language> An early system on the UNIVAC I or II.
[Listed in CACM 2(5):1959-05-16 ].
(1997-02-27)
Logical matrix
![Multiplication of two logical matrices using [[boolean algebra]].](https://commons.wikimedia.org/wiki/Special:FilePath/Matrix multiply.png?width=200 "Multiplication of two logical matrices using [[boolean algebra]].")
MATRIX WITH ENTRIES FROM THE BOOLEAN DOMAIN B = {0, 1}
Binary matrix; (0,1) matrix; (0,1)-matrix; (0,1)-matrices; 0,1-matrix; 0-1 matrix; Matrix logic; Zero-One matrix; Logical vector; Logical matrices
A logical matrix, binary matrix, relation matrix, Boolean matrix, or (0, 1) matrix is a matrix with entries from the Boolean domain Such a matrix can be used to represent a binary relation between a pair of finite sets.
